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Ïóáëèêàöèé íà ñòðàíèöå:    Page: 1 23
2023 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V.

Application of Fatou’s Lemma for Strong Homogenization of Attractors to Reaction–Diffusion Systems with Rapidly Oscillating Coefficients in Orthotropic Media with Periodic Obstacles. Mathematics 2023, 11, 1448.
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2022 year
Authors: Bekmaganbetov K.A., Chepyzhov V., Chechkin G.A.

Strong convergence of attractors of reaction-diffusion system with rapidly oscillating terms in an orthotropic porous medium. Izvestiya: Mathematics, 2022, Volume 86, Issue 6, Pages 1072–1101.
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2021 year
Authors: Chepyzhov V., Bekmaganbetov K.A.

HOMOGENIZATION OF ATTRACTORS OF REACTION–DIFFUSION SYSTEM WITH RAPIDLY OSCILLATING TERMS IN AN ORTHOTROPIC POROUS MEDIUM. Journal of Mathematical Sciences, Vol. 259, No. 2, November, 2021.

2020 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V.

Strong convergence of trajectory attractors for reaction-diffusion systems with random rapidly oscillating terms. Communications on Pure and Applied Analysis. V.19. N.5. 2020. pp.2419-2443.

2020 year
Authors: Chepyzhov V., Bekmaganbetov K.A.

“Strange term” in homogenization of attractors of reaction–diffusion equation in perforated domain. Chaos, Solitons and Fractals.V.140. 2020. 110208.

2019 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V.

Weak convergence of attractors of reaction–diffusion systems with randomly oscillating coefficients. Applicable Analysis. V.98. 2019. Nos. 1-2. P. 256-271.

2019 year
Authors: Chepyzhov V., Kostianko A., Zelik S.V.

Inertial manifolds for the hyperbolic relaxation of semilinear parabolic equations, Discrete and Continuous Dynamical Systems Series B, V. 24, no.3, 2019. P.1115-1142.
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2018 year
Authors: Chepyzhov V., Chechkin G.A., Pankratov L.S.

Homogenization of trajectory attractors of Ginzburg-Landau equations with randomly oscillating terms. Discrete and Continuous Dynamical Systems Series B. V.23. 2018. N. 3. P. 1133-1154.
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2018 year
Authors: Chepyzhov V., Ilyin A.A., Zelik S.C.

Vanishing viscosity limit for global attractors for the damped Navier-Stokes system with stress free boundary conditions. Physica D. V. 376-377. 2018. P. 31-38.
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2017 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V.

Weak convergence of attractors of reaction–diffusion systems with randomly oscillating coefficients. Applicable Analysis. 2017.
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2017 year
Authors: Chepyzhov V., Conti M., Pata V.

Averaging of equations of viscoelasticity with singularly oscillating external forces. Journal de Mathématiques Pures et Appliquées. V.108. 2017. N.6. P.841-868.
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2017 year
Authors: Chepyzhov V., Ilyin A.A.

On strong convergence of attractors of Navier–Stokes equations in the limit of vanishing viscosity. Mathematical Notes, March 2017, Volume 101, Issue 3–4, pp 746–750.
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2017 year
Authors: Chepyzhov V., Ilyin A.A., Zelik S.V.

Strong trajectory and global W1,p -attractors for the damped-driven Euler system in R2. Discrete and Continuous Dynamical Systems B. 2017. V. 22. N.5. P.1835-1855.
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2017 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V., Goritsky A.Yu.

Homogenization of Trajectory Attractors of 3D Navier--Stokes system with Randomly Oscillating Force. Discrete and Continuous Dynamical Systems A. V.37. 2017. N. 5. P. 2375-2393.
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2016 year
Authors: Bekmaganbetov K.A., Chechkin G.A., Chepyzhov V.

Homogenization of Random Attractors for Reaction-Diffusion Systems. Comptes Rendus Mecaniques. V.344. 2016. N. 11-12. P.753–758.
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2016 year
Authors: Chepyzhov V.

Approximating the trajectory attractor of the 3D Navier-Stokes system using various $ \alpha$-models of fluid dynamics. Sbornik: Mathematics(2016),207(4):610.
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2015 year
Authors: Chepyzhov V., A.A. Bedrintsev

Design Space Description by Extremal Ellipsoids in Data Representation Problems
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2015 year
Authors: A.A. Bedrinsev, Chepyzhov V., S.S. Shernova

Extreme ellipsoids as approximations of design space in data predictive metamodeling problems. 2015. N. 2. P. 95-104.
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2015 year
Authors: Chepyzhov V., S.V. Zelik

Infinite energy solutions for Dissipative Euler equations in $\R^2$. Journal of Mathematical Fluid Mechanics. 2015. V. 17. P.513-532.
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2015 year
Authors: Chepyzhov V.

Trajectory attractors for non-autonomous dissipative 2d Euler equations. Discrete and Continuous Dynamical Systems B. 2015. V. 20. N.3. P.811-832.
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2015 year
Authors: Chepyzhov V., Ilyin A.A., Zelik S.V.

Strong trajectory and global $\mathbf{W^{1,p}}$-attractors for the damped-driven Euler system in $\mathbb R^2$. ArXiv.org e-Print archive, 1511.0387sv1, 2015, pp. 1-26.
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2014 year
Authors: Chepyzhov V., Conti M., Pata V.

Totally dissipative dynamical processes and their uniform global attractors. Communications on Pure and Applied Analisis. 2014. V.13, N 5, pp.1989-2004.
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2014 year
Authors: Zelik S.V., Chepyzhov V.

Regular Attractors of Autonomous and Nonautonomous Dynamical Systems. Doklady Mathematics, 2014, Vol. 89, No. 1, pp. 92–97.
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2013 year
Authors: Chepyzhov V.

Uniform attractors of dynamical processes and non-autonomous equations of mathematical physics. Russian Math. Surveys, 68:2, 349–382
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2013 year
Authors: Vishik M., Zelik S.V., Chepyzhov V.

Regular attractors and their nonautonomous perturbations // Mat. Sb., 204:1 (2013), 3–46
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2012 year
Authors: Chepyzhov V.

Trajectory attractors for equations of mathematical physics // Abstracts of the International Conference “Differential Equations and Applications” in Honour of Mark Vishik, Moscow, June 4-7, 2012. P.9.
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2012 year
Authors: Chepyzhov V., Conti M., Pata V.

A minimal approach to the theory of global attractors // Discrete and Continuous Dynamical Systems. 2012. V. 32. N.6. P.2079-2088.
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2011 year
Authors: Chepyzhov V.

Attractors for Autonomous and Non-autonomous Navier-Stokes Systems. Abstracts of 7th International Congress on Industrial and Applied Mathematics, July 18-22, 2011, Vancouver, Canada. P.88.

2011 year
Authors: Chepyzhov V.

Strong trajectory attractors for 2D Euler equations with dissipation. Abstracts of the International Mathematical Conference “50 Years of IPPI”, July 25-27, 2011, Moscow. P.1-3.
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2011 year
Authors: Vishik M., Chepyzhov V.

Trajectory attractors of equations of mathematical physics. Uspekhi Mat. Nauk V. 66. N.4. P.3–102.
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2011 year
Authors: Chepyzhov V., Vishik M., S.V.Zelik

Strong trajectory attractors for dissipative Euler equations. Journal de Mathematiques Pures et Appliquees. V.96. 2011. P.395-407.
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2010 year
Authors: Chepyzhov V.

On trajectory attractors for non-autonomous 2D Navier-Stokes system in the Nicolskij space. Modern problems in analysis and in mathematical education. Proceedings. International conference dedicated to the 105-th anniversary of academician S.M.Nicolskij, 17-19 May 2010, MSU, Moscow. P.57-58.
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2010 year
Authors: Vishik M., Chepyzhov V.

Trajectory attractor for a system of two reaction-diffusion equations with diffusion coefficient δ(t) → 0+ as t → + ∞. Doklady Mathematics, Vol. 81, 2010, No. 2. P.196–200.
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2010 year
Authors: Chepyzhov V., Vishik M.

Trajectory attractor for reaction-diffusion system with diffusion coefficient vanishing in time. Discrete and Continuous Dynamical Systems A. V.27. 2010. N.4. P.1493-1509.
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2009 year
Authors: Chepyzhov V., Pata V., Vishik M.

Averaging of 2D Navier-Stokes equations with singularly oscillating forces. Nonlinearity. V.22. 2009. No. 2. P.351-370.
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2009 year
Authors: Chepyzhov V., Vishik M.

Trajectory attractor for reaction-diffusion system with a series of zero diffusion coefficients. Russian Journal of Mathematical Physics. V.16. 2009. N.2 P.208-227.
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